Answer:
$3,800
Explanation:
The computation of the after-tax benefit is shown below:
= Annual dinner club membership cost - annual dinner club membership cost × her marginal tax rate
= $5,000 - $5,000 × 24%
= $5,000 - $1,200
= $3,800
We simply deduct her tax expense from the annual dinner club membership cost so that the accurate amount can come.
All other information which is given is not relevant. Hence, ignored it
Answer:
30 in total
Explanation:
In order to calculate how many items A we can produce we need to check how many units required we have, in this case, we have:
40 B's
50 C's
15 D's
We require 2 units of C, 1 Unit of B, and 1 unit of C.
As you can see in our inventory we only have 15 units of D's, meaning that that is our maximum number of items A produced this week, since we already have 15 A items, we can deliver 30 A products this week.
Students are required to evaluate and analyze the data they gather in order to develop explanations for their results.
<h3>What is analyzing data?</h3>
To analyze anything is to break it down into its component parts and look at each one separately. Getting raw data and turning it into information that users can use to make decisions is the process of data analysis. In order to find answers, validate theories, or test hypotheses, data is gathered and evaluated.
Data analysis, according to statistician John Tukey, is:
"Procedures for analyzing data, techniques for understanding the findings of such procedures, methods for organizing the collection of data to make its analysis simpler, more accurate, or more precise, and all the equipment and results of (mathematical) statistics which apply to analyzing data."
To learn more about data analysis visit:
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Answer: 15
Explanation:
For profit to be maximized by a monopolist, the marginal revenue and marginal cost must be gotten.
P= 105-3Q
MC= 15
Since total revenue is price × quantity, TR= P×Q = (105-3Q)Q
= 105Q-3Q^2
MR= 105-6Q
Since we've gotten marginal revenue and marginal cost, we equate both together.
MR=MC
105-6Q = 15
6Q = 105-15
6Q=90
Divide both side by 6
6Q/6 = 90/6
Q= 15
The quantity that will maximise profit is 15
